2014
DOI: 10.1103/physrevlett.113.175001
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Plasma-Resistivity-Induced Strong Damping of the Kinetic Resistive Wall Mode

Abstract: An energy-principle-based dispersion relation is derived for the resistive wall mode, which incorporates both the drift kinetic resonance between the mode and energetic particles and the resistive layer physics. The equivalence between the energy-principle approach and the resistive layer matching approach is first demonstrated for the resistive plasma resistive wall mode. As a key new result, it is found that the resistive wall mode, coupled to the favorable average curvature stabilization inside the resistiv… Show more

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Cited by 35 publications
(35 citation statements)
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“…In this work, we perform a systematic investigation of the RWM stability, by considering both the resistive layer physics and the drift kinetic damping from energetic ions. This expands the investigation reported in a recent work, 30 in terms of both the dispersion relation for the mode and the numerical results.…”
Section: Introductionsupporting
confidence: 88%
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“…In this work, we perform a systematic investigation of the RWM stability, by considering both the resistive layer physics and the drift kinetic damping from energetic ions. This expands the investigation reported in a recent work, 30 in terms of both the dispersion relation for the mode and the numerical results.…”
Section: Introductionsupporting
confidence: 88%
“…Unlike Ref. 30, here we shall consider two layer models for D 0 , which have been conventionally assumed in literatures for the RWM study. 13,[27][28][29]31 The first is the tearing mode dispersion relation including the toroidal favorable curvature effect.…”
Section: B Dispersion Relation For the Rwmmentioning
confidence: 99%
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“…2012), the synergetic effect with the resistive layer damping (He et al. 2014) and the three-dimensional drift kinetic response of high-b plasma in the DIII-D tokamak (Wang et al. 2015).…”
Section: Introductionmentioning
confidence: 99%
“…Recently, the kinetic-MHD theory has been extensively studied. For example, it has been extended to include the energetic particle effects 7 8 , the resistive layer effect 9 , the plasma inertia effect 10 , the three-dimensional response 11 , and generalised to invoke the “self-consistent” approach, which includes the effect of particle kinetics on mode modification 12 . In this paper, we point out that these conventional theories have neglected the effect of macroscopic flow V a when computing P a , which means that the total pressure tensor reduces to the total stress tensor as [see equation (1) ].…”
mentioning
confidence: 99%